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› Find signed collectible books: 'Algebraic Methods in Cryptography: AMS/DMV Joint International Meeting, June 16-19, 2005, Mainz, Germany International Workshop on Alebraic Methods in Cryptography, November 17-18, 200'
The book consists of contributions related mostly to public-key cryptography, including the design of new cryptographic primitives as well as cryptanalysis of previously suggested schemes. Most papers are original research papers in the area that can be loosely defined as "non-commutative cryptography"; this means that groups (or other algebraic structures) which are used as platforms are non-commutative. [via]
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› Find signed collectible books: 'Automorphic Forms and L-functions for the Group Gl (N, R)'
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› Find signed collectible books: 'Calculus: A Computer Algebra Approach'
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› Find signed collectible books: 'Calculus: A Computer Algebra Approach, Solutions Manual'
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› Find signed collectible books: 'Contributions of Contemporary Cryptography'
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› Find signed collectible books: 'Explicit Formulas for Regularized Products and Series'
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› Find signed collectible books: 'Multiple Dirichlet Series, Automorphic Forms, And Analytic Number Theory: Proceedings of the Bretton Woods Workshop on Multiple Dirichlet, July 11-14, 2005, Bretton Woods, New Hampshire'
Multiple Dirichlet series are Dirichlet series in several complex variables. A multiple Dirichlet series is said to be perfect if it satisfies a finite group of functional equations and has meromorphic continuation everywhere. The earliest examples came from Mellin transforms of metaplectic Eisenstein series and have been intensively studied over the last twenty years. More recently, many other examples have been discovered and it appears that all the classical theorems on moments of $L$-functions as well as the conjectures (such as those predicted by random matrix theory) can now be obtained via the theory of multiple Dirichlet series. Furthermore, new results, not obtainable by other methods, are just coming to light. This volume offers an account of some of the major research to date and the opportunities for the future. It includes an exposition of the main results in the theory of multiple Dirichlet series, and papers on moments of zeta- and $L$-functions, on new examples of multiple Dirichlet series, and on developments in the allied fields of automorphic forms and analytic number theory. [via]
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